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A model of flow and surfactant transport in an oscillatory alveolus partially filled with liquid

机译:流体和表面活性剂在部分充满液体的振荡肺泡中运输的模型

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摘要

The flow and transport in an alveolus are of fundamental importance to partial liquid ventilation, surfactant transport, pulmonary drug administration, cell-cell signaling pathways, and gene therapy. We model the system in which an alveolus is partially filled with liquid in the presence of surfactants. By assuming a circular interface due to sufficiently strong surface tension and small surfactant activity, we combine semianalytical and numerical techniques to solve the Stokes flow and the surfactant transport equations. In the absence of surfactants, there is no steady streaming because of reversibility of Stokes flow. The presence of surfactants, however, induces a nontrivial cycle-averaged surfactant concentration gradient along the interface that generates steady streaming. The steady streaming patterns (e.g., number of vortices) particularly depend on the ratio of inspiration to expiration periods (I:EI:E ratio) and the sorption parameter KK. For an insoluble surfactant, a single vortex is formed when the I:EI:E ratio is either smaller or larger than 1:1, but the recirculations have opposite directions in the two cases. A soluble surfactant can lead to more complex flow patterns such as three vortices or saddle-point flow structures. The estimated unsteady velocity is 10−3 cm/s10−3cm∕s, and the corresponding Péclet number for transporting respiratory gas is O(1)O(1). For a cell-cell signaling molecule such as surfactant-associated protein-A for regulating surfactant secretion, the Péclet number could be O(10)O(10) or higher. Convection is either comparable to or more dominant than diffusion in these processes. The estimated steady velocity ranges from 10−6 to 10−4 cm/s10−6to10−4cm∕s, depending on I:EI:E and KK, and the corresponding steady Péclet number is between 10−8/Dm10−8∕Dm and 10−6/Dm10−6∕Dm (DmDm is the molecular diffusivity with units of cm2/scm2∕s). Therefore, for Dm ⩽ 10−8 cm2/sDm⩽10−8cm2∕s, the convective transport dominates.
机译:肺泡中的流动和运输对于部分液体通气,表面活性剂运输,肺部药物管理,细胞信号通路和基因治疗至关重要。我们对在表面活性剂存在下肺泡部分充满液体的系统进行建模。通过假定由于足够强的表面张力和较小的表面活性剂活性而形成的圆形界面,我们结合了半分析和数值技术来求解斯托克斯流和表面活性剂的迁移方程。在没有表面活性剂的情况下,由于斯托克斯流的可逆性,因此没有稳定的流动。然而,表面活性剂的存在沿界面产生了非平凡的循环平均表面活性剂浓度梯度,从而产生稳定的流动。稳定的流动模式(例如,漩涡的数量)特别取决于吸气与呼气时间的比率(I∶EI∶E比率)和吸附参数KK。对于不溶性表面活性剂,当I:EI:E比率小于或大于1:1时会形成单个涡旋,但在两种情况下,再循环的方向相反。可溶性表面活性剂会导致更复杂的流动模式,例如三个涡流或鞍点流动结构。估计的非定常速度为10−3 / cm / s10−3cm fors,用于输送呼吸气体的相应佩克利数为O(1)O(1)。对于用于调节表面活性剂分泌的细胞信号分子,例如表面活性剂相关蛋白A,Péclet数可以为O(10)O(10)或更高。在这些过程中,对流可与扩散相媲美或比扩散更占优势。估计的稳定速度范围为10-6至10-4 steadycm / s10-6至10-4cm ∕ s,具体取决于I:EI:E和KK,相应的稳定Péclet数在10-8 / Dm10-8 ∕ Dm之间10-6 / Dm10-6 ∕ Dm(DmDm是分子扩散率,单位为cm2 / scm2 ∕ s)。因此,对于Dm⩽10-8−cm2 /sDm⩽10-8-8cm2∕ s,对流输运占主导地位。

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